Lie ideals and Jordan triple derivations in rings
Lie ideals in prime Γ-rings with derivations
Let M be a 2 and 3-torsion free prime Γ-ring, d a nonzero derivation on M and U a nonzero Lie ideal of M. In this paper it is proved that U is a central Lie ideal of M if d satisfies one of the following (i) d(U)⊂ Z, (ii) d(U)⊂ U and d²(U)=0, (iii) d(U)⊂ U, d²(U)⊂ Z.
Local rings of order with 4-nilpotent Jacobson radical.
Localization in Prime Noetherian p.i. Rings.
Localizations of Hereditary Noetherian Rings
Locally compact topologically nil and monocompact PI-rings.
Logical connections between some open problems concerning nil rings